- Preface
- The origins of the MAYA theory
- Problems of modern physics
- Why information?
- Planck units
- Planxel
- Physics implications of the planxel mechanism
- Reinterpretation of Formulas
- Time in the Māyā Model
- Space in the Māyā model
- Gravity
- Paradoxes of Physics
- ALPHA decoded
- Particles in MAYA
- Quantum mechanics
- Emergentna niezmienniczość Lorentza
- On the emergence of mathematics
Problems of modern physics
Modern physics is one of humanity's greatest intellectual achievements. Never before have we been able to describe reality with such precision or predict its behavior with such astonishing accuracy. The equations work. The experiments agree. The technology based on these theories has transformed the world.
Yet beneath this impressive surface lies a growing tension.
It increasingly turns out that the effectiveness of mathematical descriptions is not matched by an understanding of the mechanism. We can perfectly calculate "what will happen," but it becomes increasingly difficult to answer the question "why it happens this way."
Tearing apart the foundations
The deepest problem of modern physics is not a lack of data or imprecise measurements. It is that its foundations are internally inconsistent.
Quantum mechanics and general relativity are among the most well-confirmed theories in the history of science. Each works remarkably well within its own sphere. Yet, when we attempt to describe reality as a whole, the two fall apart.
One operates with probabilistic states of information, the other with smooth, geometric space-time. One allows for discontinuity, the other assumes continuity. One requires an observer, the other pretends the observer doesn't exist. Attempts to combine them lead to increasingly complex mathematical constructs, but not to deeper understanding.
Gravity as a problem, not a solution
Gravity is a particular symbol of this crisis. It is the weakest of the forces, yet the most resistant to quantization. For decades, attempts have been made to describe it as just another field, just another particle, just another boson exchange. Without success.
Singularities, infinities, and points emerge where the theory ceases to make sense. Instead of a mechanism, we get the limits of formalism. Instead of an answer, we get the statement that "we still don't know."
Dark entities and a growing number of assumptions
Cosmology, instead of simplifying the universe, has increasingly complicated it. To keep the equations consistent with observations, dark matter and dark energy have been introduced — entities that together constitute over ninety percent of the cosmos, yet have not been directly detected.
This is not the discovery of a new mechanism, but rather a consequence of maintaining an existing paradigm. When observations fail to fit the model, the model is "rescued" by adding further invisible components.
Complexity instead of explanation
In response to the growing problems in the foundations of physics, concepts have emerged that attempt to address them by further expanding the formal framework. The most prominent examples are various versions of string theory and related hypotheses, which posit the existence of extra dimensions, new entities, and incredibly complex mathematical structures.
This isn't an indictment of their mathematical elegance or intellectual ambition. The problem lies elsewhere. Instead of simplifying reality, these approaches make it increasingly complex. Instead of reducing the number of assumptions, they require more and more. Instead of revealing the mechanism, they push it back behind layers of formalism.
As a result, theories emerge that are increasingly difficult to empirically verify. The more invisible structures that must exist for a model to work, the less explanatory power it has. Complexity begins to serve a protective rather than a cognitive function.
The history of science, however, shows that the most profound breakthroughs have not involved multiplying entities, but rather discovering simple mechanisms from which the complexity of the world naturally arose. When a theory becomes too complex to be understood mechanically, it may not yet have touched the level at which reality is actually constructed.
Mathematics without mechanics
Physics increasingly resembles a collection of incredibly efficient predictive algorithms that lack a shared ontology. The equations work, but they don't tell us what actually exists.
What is a matter wave? Where is the quantum state? Why does time flow in one direction? Why do physical constants have the values they do? Is this enough to understand reality, or just predict it?
These questions are increasingly answered with silence or the statement that "that's just how it is."
This isn't a failure of mathematics. It's a sign that description has outpaced understanding.
The Mystery of Physical Constants
One of the most intriguing problems in modern physics is the physical constants themselves. The numbers that appear in equations as fundamental parameters of the world do not arise from the theory itself but are introduced from outside it. We can measure them with incredible precision, but we cannot answer the question of why they have the values they do.
In this sense, modern physics is like a perfectly tuned instrument whose tuning is taken as given. The equations only work because they contain the appropriate numbers. However, these numbers themselves remain unexplained.
The most telling example is the fine-structure constant, denoted by the symbol α. This is a dimensionless number, independent of units of measurement, that defines the strength of electromagnetic interactions. Its value, close to 1/137, appears throughout quantum physics: in the structure of atomic spectra, in quantum electrodynamics, and in the stability of matter. Without it, atoms would not be stable, chemistry would not exist, and life as we know it would be impossible.
The paradox is that this constant is measured with enormous precision, yet there is no universally accepted explanation of its fundamental nature. It does not follow from the geometry of spacetime. It is not a consequence of the symmetries of the Standard Model. It cannot be calculated from first principles.
The problem of physical constants is therefore not a minor one. It signals that the current paradigm perfectly describes the behavior of reality, but fails to explain its structure.
Borders that may not be borders
For decades, Planck units have been considered the ultimate frontier of knowledge—the place where physics ends and ignorance begins. But perhaps the problem lies not with reality itself, but with the way we attempt to describe it.
If the foundation of the world is not continuous matter or geometric space-time, but process, information, and local processing, then many of these "boundaries" cease to be mysteries. They become parameters.
Need for a new starting point
The problems of modern physics are not due to a lack of effort or creativity. They result from the fact that for over a century we have been trying to answer new questions using the same conceptual language.
Perhaps the solution lies not in further complicating the equations or multiplying entities, but in changing the starting point. Not in adding further layers of description, but in asking a simpler question: what mechanism would have to exist for the known laws of physics to emerge at all?
It is in this space—between effective description and the absence of a mechanism—that the need for a new paradigm arises. One that does not multiply entities but reveals the simple mechanism underlying everything.
